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High-gain adaptive stabilization of minimum-phase linear systemsraises the so-called unmixing problem: finding a finite setA of matrices, with the property that for any M GL(n), (AM)C+ for at least one A . First, some preliminary results will be given, leading up to a non-constructive proofof the existence of such finiteA's. For the cases n = 2 and3, a fairly satisfying solution is presented. In higher dimensions,the situation is more complicated, and negative results aregiven. Based on the Euler angles for O(n), an explicit solutionis given for arbitrary n. 相似文献
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